commutative law वाक्य
उदाहरण वाक्य
मोबाइल
- Does the commutative law apply for all permutations?
- The commutative law of addition can be used to rearrange terms into any preferred order.
- This operation on rotations obeys the associative law, but can fail the commutative law.
- If the commutative law fails, the associative may hold good; but not " vice versa ".
- This implies that the class containing 1 is the unique multiplicative identity, and also the associative and commutative laws hold.
- Despite having direction and magnitude, angular displacement is not a vector because it does not obey the commutative law for addition.
- This property of multiplication is known as the commutative law, and this relationship between geometry and the commutative algebra of coordinates is the starting point for much of modern geometry.
- It is an unfortunate thing for the symbolist or formalist that in universal arithmetic m ^ n is not equal to n ^ m; for then the commutative law would have full scope.
- Rather than working with ordinary numbers, one considers some similar objects, such as matrices, whose multiplication does not satisfy the commutative law ( that is, objects for which is not necessarily equal to ).
- Paul Dirac, who had received a proof copy in August 1925, realized that the commutative law had not been fully developed and would produce an algebraic formulation to express the same results in more logical form.
- The identity laws ( together with the commutative laws ) say that, just like 0 and 1 for addition and multiplication, ?and "'U "'are the identity elements for union and intersection, respectively.
- In theoretical physics, a "'non-abelian gauge transformation "'means a gauge transformation taking values in some group " G ", the elements of which do not obey the commutative law when they are multiplied.
- In the Algebra preface of his book " Precalculus Mathematics in a Nutshell ", Professor George F . Simmons wrote that the New Math produced students who had " heard of the commutative law, but did not know the multiplication table ."
- This is called'the half angle rule'. ( This complication is one of the most difficult aspects of Listing's law to understand, but it follows directly from the non-commutative laws of physical rotation, which specify that one rotation followed by a second rotation does not yield the same result as these same rotations performed in the inverse order .)
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